本文给出了神经波方程的闭理想解法并且讨论了它的孤立子解。

This paper presents a closed ideal solution to the nerve wave equation and also discusses its soliton solution.

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利用微分方程解的几何定性理论，直接得到该方程存在有限振幅的周期波与孤立波解的存在条件。

Conditions for the existence of solutions to periodic and isolated waves of limited amplitude are directly obtained based on qualitative geometric theory for ordinary differential equations.

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首先通过变换关系和求解简单的常微分方程，得到了(3 + 1)维破裂孤子方程丰富的孤立波解和周期波解。

Many of the exact solutions of (3 + 1) dimensional breaking soliton equation are obtained by using a simple transformation relation and solving the ordinary differential equation.

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